If the mean of n observations
afi, af2, af3,..., afn is aF then
(a) aF = afi + af2 + afz + ... + afn
(b) a(fi +F)+a(f2+F)+... +a(fn +F)=0
(c) a(fi-aF) +(af 2 - aF)+... +a(fn-aF)=0
(d) sigma(afi - aF) = a
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Step-by-step explanation:
If the mean of n observations
afi, af2, af3,..., afn is aF then
(a) aF = afi + af2 + afz + ... + afn
(b) a(fi +F)+a(f2+F)+... +a(fn +F)=0
(c) a(fi-aF) +(af 2 - aF)+... +a(fn-aF)=0
(d) sigma(afi - aF) = a
aF = (afi + af2 + af3+ ,..., + afn)/n
=> naF = afi + af2 + af3+ ,..., + afn
=> aF + aF + aF + .........n times = afi + af2 + af3+ ,..., + afn
=> 0 = (afi -aF)+ (af2 -aF)+ (af3 - aF) + ,..., + (afn-aF)
=> (afi -aF)+ (af2 -aF)+ (af3 - aF) + ,..., + (afn-aF) = 0
=> a(fi - F) + a(f2 -F) + a(f3 - F) +............ + a(fn - F) = 0
none of the given options is correct
mustafa7636:
option c is correct
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